DCMIP-2012 Visitors

Nonhydrostatic ICosahedral Atmospheric Model (NICAM)

Institutions: RIKEN Advanced Institute of Computational Science (AICS), Japan &
Japan Agency for Marine-Earth Science and Technology (JAMSTEC), Japan &
University of Tokyo, Japan

Model Metadata

Description:

The Nonhydrostatic ICosahedral Atmosphere Model (NICAM) was developed for uses on the Earth Simulator. The prognostic variables are density, momentum, total energy, and tracer species. Sound waves are computed explicitly in horizontal and implicitly in vertical. The A-grid arrangement is adopted for the prognostic variables horizontally, that is, all of the prognostic variables are positioned at the centers of hexagonal cells. The Finite-Volume method is used for the spatial discretization of operators. The icosahedral grids are developed and optimized by the spring-dynamics method of Tomita et al. (2002). It supports a variable resolution mesh by stretching (Tomita 2008). The finite-volume method is used for the second-order accurate horizontal discretizations of divergence and gradient (Tomita et al. 2001). Tracers are transported by an upwind-bosed scheme using a linear reconstruction (Miura 2007). A three-stage Runge-Kutta scheme is supported, but the two-stage Runge-Kutta scheme is used usually.

Although NICAM was originally developed for the Earth Simulator, it works currently on a variety of computers including K-computer newly developed in AICS, Kobe, Japan.

An example of the NICAM simulation is below (Miura et al. 2007), which compares observed TBB (LEFT, MTSAT-1R) with simulated OLR (RIGHT, NICAM).



Typical horizontal resolutions, physics and dynamics time steps, and dissipation coefficients:

 

Resolution
(insert acronym here)
# of horizontal
grid points
Grid spacing at
the equator (km)
Dynamics
time step (s)
Physics
time step (s)
List of all dissipation coefficients
(with physical units)
 gl11    3.5~4 km
 15 s
 15 s
 nonlinear
 gl10    7~8 km
 30 s
 30 s
 nonlinear
 gl09    14~16 km
 30 s
 30 s
 nonlinear

 



Information on the computational grid:

Icosahedral hexagonal grid, optimized via spring dynamics


Test Case Results

Pure Advection

Rotating planet: From hydrostatic to non-hydrostatic scales

Simple planet: From hydrostatic to non-hydrostatic scales

 




References:



Members of this modeling group during DCMIP-2012 and room location:

 

Room: FL1003


Name Institution Role
Hiroaki Miura University of Tokyo
Mentor
Ryuji Yoshida RIKEN
Mentor
Todd Jones Colorado State University Participant
Philipp Griewank MaxPlanck Institute Hamburg Participant
Tae-Hyeong Yi Korea Institute of atmos. predic.Systems Participant
Last Update: Aug. 10, 2012, 9:59 a.m. by Todd Jones



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